Microhydrodynamics : principles and selected applications /
"Microhydrodynamics concerns the flow and related phenomena pertinent to the motion of small particles suspended in viscous fluids. This text focuses on determining the motion of a particle or particles through a viscous fluid in bounded and unbounded flow. Its central theme is the mobility rel...
Clasificación: | Libro Electrónico |
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Autores principales: | , |
Formato: | Electrónico eBook |
Idioma: | Inglés |
Publicado: |
Boston :
Butterworth-Heinemann,
[1991]
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Colección: | Butterworth-Heinemann series in chemical engineering.
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Temas: | |
Acceso en línea: | Texto completo |
Tabla de Contenidos:
- Organization Scheme
- Governing Equations and Fundamental Theorems
- Microhydrodynamic Phenomena
- Objective and Scope
- The Governing Equations
- The Equation of Continuity
- The Momentum Balance
- The Stokes Equations
- Boundary Conditions for Fluid Flows
- The Energy Balance
- Colloidal Forces on Particles
- General Properties and Fundamental Theorems
- Energy Dissipation Theorems
- Uniqueness
- Minimum Energy Dissipation
- Lower Bounds on Energy Dissipation
- Energy Dissipation in Particulate Flows
- Energy Dissipation in Mobility Problems
- Lorentz Reciprocal Theorem
- Integral Representations
- The Green's Function for Stokes Flow
- Integral Representation with Single and Double Layer Potentials
- Representation of Flows Outside a Rigid Particle
- The Multipole Expansion
- Dynamics of a Single Particle
- The Disturbance Field of a Single Particle in a Steady Flow
- The Far Field Expansion: Rigid Particles and Drops
- Singularity Solutions
- Singularity System for Spheres
- The Spherical Drop and Interior Flows
- Singularity System for Ellipsoids
- Singularity System for Prolate Spheroids
- Singularity System for Oblate Spheroids
- Slender Body Theory
- Faxen Laws
- Ellipsoids and Spheroids
- The Spherical Drop
- Solutions in Spherical Coordinates
- Lamb's General Solution
- The Connection with the Multipole Expansion
- Force, Torque, and Stresslet
- Matching of Boundary Conditions
- The Adjoint Method
- An Orthonormal Basis for Stokes Flow
- The Stokes Streamfunction.